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of the wave properties in the surface layers. In particular, upward propagating
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high-frequency ( ! > ! c) waves are re
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ected and refracted at the a=csurface,
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where MHD mode conversion occurs. Finsterle et al. (2004b) used multi-height
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observations of solar oscillations to map the a=csurface in active regions,
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called the `magnetic canopy'. The travel time measured between two observation
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heights in the solar atmospheres was used to derive the propagation properties of
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the waves between these two layers. When both heights are above the a=clayer,
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waves are evanescent and the travel time vanishes. Using combinations of three
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heights, they nd that in sunspots and active regions the canopy deeps below the
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base of the photosphere by several hundred km, while it is above 1000 km in the
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quiet Sun.
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7 EXTENDED FLOWS AROUND ACTIVE REGIONS
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In this section, we describe
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ows around large complexes of magnetic activity.
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These
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ows should not be confused with the (smaller scale) moat
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ow around
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individual sunspots, which was discussed in Section 6.30 Gizon, Birch & Spruit
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7.1 Surface In
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ows, Deeper Out
|
ows
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Using f-mode time-distance helioseismology, Gizon, Duvall & Larsen (2001) de-
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tected weak50 m s 1surface
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ows that converge toward active regions ( Fig-
|
ure 18 ). These in
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ows, which exist as far as 30from the centers of active
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regions, are also seen in ring diagram analyses (e.g. Haber et al. 2001, 2004,
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Komm et al. 2007). In fact, Hindman et al. (2004) showed that the time-distance
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and ring-diagram methods give nearly identical results near the surface. These
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near-surface
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ows also agree reasonably well with the motion of supergranules
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(Svanda, Zhao & Kosovichev 2007). The converging
|
ows near the surface are
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accompanied by cyclonic
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ows with vorticity of order 10 7s 1(Komm et al.
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2007).
|
At depths in the range of about 10 Mm to 15 Mm, diverging
|
ows from active
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regions have been inferred using the time-distance (Zhao & Kosovichev 2004) and
|
ring-diagram (Haber et al. 2004) methods. These diverging
|
ows typically have
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amplitudes of order 50 m s 1. Komm et al. (2004) used ring-diagram measure-
|
ments together with the constraint of mass conservation to infer downward
|
ows
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of order 1 m s 1, at depths less than about 10 Mm, in and around active regions.
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Below this depth, the active regions tend to show up
|
ows.
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The observations are summarized in Figure 19 , which shows the organization
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of horizontal
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ows around a particular complex of magnetic activity at three
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dierent depths. The
|
ow patterns are consistent from day to day, despite the
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presence of supergranulation noise.
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7.2 Flows due to Thermal Eects of Magnetic Fields
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A diagnostically important class of
|
ows are those associated with thermal eects
|
due to magnetic elds, such as heating by dissipation of magnetic energy or the
|
enhanced radiative loss of small scale magnetic elds at the surface. On interme-
|
diate to large scales and time scales exceeding the rotation period approximate
|
geostrophic balance holds in the convection zone. Hence
|
ows of the thermal
|
wind type must accompany thermal disturbances on those scales. For example,
|
the enhanced radiative loss from the small scale magnetic eld in active regions
|
has a cooling eect that should drive an in
|
ow at the surface and a circulation
|
in the cyclonic sense around the active region (Spruit 2003), as in low pressure
|
systems in the Earth's atmosphere. This may be an explanation for the
|
ows
|
described in the previous section.
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8 GLOBAL SCALES
|
The dominant global-scale
|
ows in the Sun are the dierential rotation and the
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meridional
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ow. Helioseismic measurements made over long time scales (a few so-
|
lar rotation periods) eectively remove the contribution of small-scale convectiveLocal Helioseismology 31
|
ows and active region
|
ows and allow high precision studies of these global-scale
|
ows. Both rotation and the meridional
|
ow show small variations with the solar
|
cycle.
|
8.1 Dierential Rotation
|
The North-South symmetric component of internal dierential rotation has been
|
measured using global helioseismology (cf. review by Thompson et al. 2003).
|
The solar rotation rate depends strongly on latitude in the convection zone, with
|
the equator rotating more quickly than the poles. The rotation rate shows only
|
a weak radial shear in the bulk of the convection zone. There is strong radial
|
shear in the very near surface layers (top 35 Mm, Schou et al. 1998), and in the
|
tachocline where the dierentially rotating convection zone meets the uniformly
|
rotating radiative zone. The tachocline plays an important role in most dynamo
|
theories of the solar cycle.
|
As the dierential rotation is well known, it provides an important test of local
|
helioseismic methods. Giles, Duvall & Scherrer (1998) measured rotation with
|
time-distance helioseismology applied to MDI data and found good qualitative
|
agreement with the results of global helioseismology. Basu, Antia & Tripathy
|
(1999) and Gonz alez Hern andez et al. (2006) both used ring-diagram analysis
|
to study the dierential rotation in the near-surface shear layer. These studies
|
found rotation rates that essentially agreed with those inferred from global he-
|
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